Ms. Lounsbury, Math, 6th
Posts
Week of May 4th
Week of April 27th
Week of April 20th
Math- Week of February 2nd
Does your student help you with projects in the house or yard, perhaps installing floor tiles or spreading grass seed? Many home projects involve finding areas so that you can purchase the correct amount of materials needed for the project. For example, how many bags of mulch would you need to buy to cover your raised garden bed? How many rolls of wallpaper do you need to cover the walls of a room?
You and your student can discuss how to find areas for projects you might tackle around your home. You can ask the student:
- “Suppose we covered a large section of wall with chalkboard paint. How would we find the area we wanted to paint?” Your student might answer, “Measure how high and how far across, then multiply.” Then ask, “If one quart of paint covers 65 square feet of wall, how many quarts would we need to paint the blackboard section with 2 coats?” Your student would multiply the area by 2 and compare that number to 65. For example, a blackboard 8 feet wide and 5 feet high is 40 square feet, and 2 coats would be 80 square feet. One can of paint would not be enough.
- “Suppose we put new carpet in your bedroom. How many square feet would we need to buy? How would we figure this out?” Your student might answer, “Measure each wall of the room and multiply. If the room isn’t a perfect rectangle, divide it into smaller pieces that are easier to work with.”
Getting your student involved with home projects develops useful skills for helping around the house, finding a part-time job, and eventually being responsible for his or her own home.
Enjoy your time working together!
Have a wonderful break!
Week of December 12
Week of November 17th
We often shop for groceries, clothing, school supplies, or even a car. When
we are spending our money, we always try to get the best deal. This is where
the use of percents can be valuable.
How often have we waited for a sale before making a purchase? Don’t we get
excited when we receive a coupon discounting the price of something we want
to buy? It is important to compare the prices when looking at two different
brands of something. Which item gives us more for our money (a better
value)?
Spend some time with your student looking at the sale prices or coupon
discounts for things you want to buy, and talk about how they affect the
price and the value of your purchases. For example, you and your student
might talk about the following:
This pair of shoes is regularly priced $45. It is on sale for 15% off
the regular price. How much will we save if we buy the shoes while
they are on sale?
We have two different coupons to buy that box of cereal. One coupon
is for $0.50 off the regular price. The other coupon is for 30% off
the regular price. The regular price of the cereal is $3.99. Which
coupon should we use to save the most money?
The next time you go shopping, ask your student how he or she can help you
determine the best way to save money on the purchase and how much you will
save. Have your student keep track of the total amount you save on the
shopping trip.
Enjoy your savings!
Request to Keep Classroom Free of ChapStick, Lip Products, and Lotions
Christine Lounsbury
5/6 Teacher
Westgate Community School
K-12 Gifted Education for the Whole Child
Thornton, CO 80241
303-452-0967
Week of November 11th
Week of November 3rd
Week of October 27th
Sports and games provide an opportunity to relax and have fun with our
families and friends. The nature of competition gives us an opportunity to
explore mathematics at the same time.
When we are competing, we are often thinking about how we are doing. Are we
hitting the ball as well as we did last year? Are we running faster now than at
the beginning of the season? Are we currently winning, or is our opponent
winning? Even if we are only watching a game, many of us tend to obsess over
our favorite player’s and team’s performances.
Spend some time with your student talking about your family’s favorite sport
or game. What kinds of “stats” are kept about the players and events? How
does that help you understand the game? For example, you and your student
might talk about the following:
How are batting averages figured out in baseball and softball? What
does this tell you about the next time your favorite player is at bat?
What does the ratio of red pieces to black pieces tell you about how a
game of checkers is going? Who’s winning?
How fast can you run a 100-meter sprint? Do you think you could run
the same speed in the 200-meter or the 400-meter?
Next time your team is playing their big rival, ask your student how he or she
could predict who will win. Do you think it matters more what each team’s
average score is, or what the win-loss ratio is for the two teams? What kind
of information could help you decide which team is better?
Enjoy the game!